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首页> 外文期刊>The European physical journal: Special topics >Analytical solution for differential nonlinear and coupled equations in micropolar nanofluid flow between rotating parallel plates
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Analytical solution for differential nonlinear and coupled equations in micropolar nanofluid flow between rotating parallel plates

机译:旋转平行板微柱纳米流体流动差分非线性耦合方程的分析解

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This paper presents solution to micropolar nanofluid between two parallel plates in a rotating system via a new and innovative semi-analytical method called Akbari-Ganji's method (AGM). The nanofluid flow between two parallel plates is taken under the influence of Hall current. The flow of micropolar nanofluid is in steady state. We get a set of differential nonlinear and coupled equations from suitable similarity variables and the elementary governing equations. Moreover, the physical discussion of the embedded parameters in the equations that is, viscosity parameter Re, rotating parameter Kr, magnetic parameter M, Prandtl number Pr, thermophoretic parameter Nt, Brownian motion parameter Nb, and Schmidt number Sc, by showing figures and tables, they have been analyzed. Our results show that the employed method is very efficient and practical for obtaining solutions to this category of coupled equations and the solutions are in excellent agreement for nonlinear higher order differential equations in engineering.
机译:本文通过一种名为Akbari-Ganji的方法(AGM)的新的和创新的半分析方法,介绍了在旋转系统中两个平行板之间的微柱纳米流体的解决方案。在霍尔电流的影响下采取两个平行板之间的纳米流体流动。微柱纳米流体的流动处于稳态。从合适的相似变量和基本控制方程获得一组差分非线性和耦合方程。此外,通过表示图和表格,粘度参数Re,旋转参数KR,磁性参数M,棕色运动参数NB,热敏参数M,Brownian运动参数NB,热敏参数M,PrandT1号Pr,致热参数M,棕色运动参数NB和Schmidt Number SC中的嵌入式参数,他们已经分析了。我们的研究结果表明,采用的方法非常有效,实用,用于获得该类别的耦合方程的解决方案,解决方案是工程中非线性高阶微分方程的优秀协议。

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